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Application of Lagrangian theorem-based density-functional approximation free of adjustable parameters to nonhard-sphere fluid

机译:无可调整参数的基于拉格朗日定理的密度泛函近似在非硬球流体中的应用

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摘要

A recently proposed parameter free version of a Lagrangian theorem-based density functional approximation (LTDFA) [S.Zhou,Phys.Lett.A 319,279 (2003)] for hard-sphere fluid is applied to hard-core attractive Yukawa model fluid by dividing bulk second-order direct correlation function (DCF) of fluid under consideration into hard-core part and tail part.The former is treated by the parameter free version of the LTDFA,while the tail part is treated by second-order functional perturbation expansion approximation as done in a recent partitioned DFA [S.Zhou,Phys.Rev.E 68,061201 (2003)].Two versions of mean spherical approximation (MSA) for the bulk second-order DCF are employed as input,one is the less accurate plain MSA whose tail part of the second-order DCF is strictly independent of a density argument,the other is the more accurate inverse temperature expansion version of the MSA whose tail part is not strictly independent of the density argument.Calculational results indicate that prediction based on the plain MSA is far more accurate than that based on the inverse temperature expansion version of the MSA.The reason is considered to be that the partitioned DFA requires that the tail part is highly or completely independent of the density argument,the plain MSA,by assuming that the tail part is exactly the potential itself,embodies all of the nonlinearities into the hard-core part which can be treated satisfactorily by the parameter free version of the LTDFA.The present investigation results in a universal method for constructing DFA for nonuniform any nonhard-sphere interaction potential fluids.
机译:最近提出的基于拉格朗日定理的密度泛函近似(LTDFA)的无参数版本[S.Zhou,Phys.Lett.A 319,279(2003)]通过将硬球流体除以法将其应用于硬核有吸引力的Yukawa模型流体考虑中的流体的本体二阶直接相关函数(DCF)分为硬核部分和尾部。前者通过LTDFA的无参数版本处理,而尾部则通过二阶函数摄动展开近似处理就像最近划分的DFA中所做的那样[S.Zhou,Phys.Rev.E 68,061201(2003)]。采用了两个版本的本体二阶DCF平均球面近似(MSA)作为输入,一个越小精确的普通MSA,其二阶DCF的尾部严格独立于密度变量,另一个是更精确的MSA的逆温度扩展版本,其尾部不严格独立于密度变量。计算结果表明,谓词基于普通MSA的结果要比基于MSA逆温度扩展版本的结果准确得多。其原因被认为是,分区的DFA要求尾部高度或完全独立于密度论点。通过假设尾部恰好是电位本身,MSA将所有非线性体现在硬核部分中,而LTDFA的无参数版本可以令人满意地对其进行处理。本研究得出了构建DFA的通用方法用于非均匀的非硬球相互作用势流体。

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